Title of article :
Multigrid in energy preconditioner for Krylov solvers
Author/Authors :
Slaybaugh، نويسنده , , R.N. and Evans، نويسنده , , T.M. and Davidson، نويسنده , , G.G. and Wilson، نويسنده , , P.P.H.، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 2013
Abstract :
We have added a new multigrid in energy (MGE) preconditioner to the Denovo discrete-ordinates radiation transport code. This preconditioner takes advantage of a new multilevel parallel decomposition. A multigroup Krylov subspace iterative solver that is decomposed in energy as well as space-angle forms the backbone of the transport solves in Denovo. The space-angle-energy decomposition facilitates scaling to hundreds of thousands of cores. The multigrid in energy preconditioner scales well in the energy dimension and significantly reduces the number of Krylov iterations required for convergence. This preconditioner is well-suited for use with advanced eigenvalue solvers such as Rayleigh Quotient Iteration and Arnoldi.
Keywords :
Preconditioning , Neutron transport , multigrid , Krylov
Journal title :
Journal of Computational Physics
Journal title :
Journal of Computational Physics